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Faouzi Ghorbel

Researcher at École Normale Supérieure

Publications -  139
Citations -  1354

Faouzi Ghorbel is an academic researcher from École Normale Supérieure. The author has contributed to research in topics: Fourier transform & Invariant (mathematics). The author has an hindex of 18, co-authored 125 publications receiving 1276 citations. Previous affiliations of Faouzi Ghorbel include Community emergency response team & École nationale supérieure des télécommunications de Bretagne.

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Journal ArticleDOI

Robust and Efficient Fourier-Mellin Transform Approximations for Gray-Level Image Reconstruction and Complete Invariant Description

TL;DR: Experimental results on real gray-level images show that it is possible to recover an image to within a specified degree of accuracy and to classify objects reliably even when a large set of descriptors is used.
Proceedings ArticleDOI

A simple and efficient approach for 3D mesh approximate convex decomposition

TL;DR: The experimental evaluation shows that the proposed technique efficiently decomposes a concave 3D mesh into a small set (with respect to the number of its facets) of nearly convex surfaces, which makes it an ideal candidate for skeleton extraction and patterns recognition applications.
Journal ArticleDOI

A complete invariant description for gray-level images by the harmonic analysis approach

TL;DR: A new complete and convergent set of invariant features under planar similarities is proposed using the Analytical Fourier-Mellin Transform (AFMT), which gives a distance between the shapes which is invariant under similarities.
Journal ArticleDOI

Towards a unitary formulation for invariant image description : application to image coding

TL;DR: A joint topology and harmonic analysis formulation for the extraction of global shape descriptors which are invariant under a given group of geometrical transformations, derived from this a shape metric.
Journal ArticleDOI

Shape analysis and symmetry detection in gray-level objects using the analytical Fourier-Mellin representation

TL;DR: When the set of geometrical transformations is restricted to the compact rotation group, it is shown that this minimum is exactly the Hausdorff distance between shapes represented in the Fourier-Mellin domain.